Some remarks on Q ‐compensated sparse deconvolution without knowing the quality factor Q
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[1] Hui Zhou,et al. Two efficient modeling schemes for fractional Laplacian viscoacoustic wave equation , 2016 .
[2] J. Matsushima,et al. Quantifying uncertainties in attenuation estimation at methane-hydrate-bearing zones using sonic waveform logs , 2013 .
[3] R. Tonn,et al. THE DETERMINATION OF THE SEISMIC QUALITY FACTOR Q FROM VSP DATA: A COMPARISON OF DIFFERENT COMPUTATIONAL METHODS1 , 1991 .
[4] Wei Zhao,et al. Enhancing resolution of nonstationary seismic data by molecular-Gabor transform , 2013 .
[5] Hossein S. Aghamiry,et al. Interval-Q estimation and compensation: An adaptive dictionary-learning approach , 2018, GEOPHYSICS.
[6] Einar Kjartansson,et al. Constant Q-wave propagation and attenuation , 1979 .
[7] Fernando S. Moraes,et al. High-resolution gathers by inverse Q filtering in the wavelet domain , 2013 .
[8] Jiang-yun Pei,et al. Near-surface Q model building and inverse Q filtering:A case study from Daqing oilfield, China , 2013 .
[9] Justin K. Dix,et al. Estimating quality factor and mean grain size of sediments from high-resolution marine seismic data , 2008 .
[10] Hui Zhou,et al. Adaptive stabilization for Q-compensated reverse time migration , 2018 .
[11] H. Kolsky,et al. LXXI. The propagation of stress pulses in viscoelastic solids , 1956 .
[12] E. Blias. Accurate interval Q-factor estimation from VSP data , 2012 .
[13] B. Ursin,et al. Comparison of seismic attenuation models using zero-offset vertical seismic profiling (VSP) data , 2005 .
[14] Xiaohong Chen,et al. Absorption-compensation method by l1-norm regularization , 2014 .
[15] Tadeusz J. Ulrych,et al. Seismic absorption compensation: A least squares inverse scheme , 2007 .
[16] David C. Henley,et al. Gabor deconvolution: Estimating reflectivity by nonstationary deconvolution of seismic data , 2011 .
[17] D. Donoho,et al. Atomic Decomposition by Basis Pursuit , 2001 .
[18] Sanyi Yuan,et al. Sparse reflectivity inversion for nonstationary seismic data , 2014 .
[19] Ali Gholami. Semi-blind nonstationary deconvolution: Joint reflectivity and Q estimation , 2015 .
[20] Jingnan Li,et al. Q factor estimation based on the method of logarithmic spectral area difference , 2015 .
[21] Don L. Anderson,et al. Velocity dispersion due to anelasticity; implications for seismology and mantle composition , 1976 .
[22] I. Morozov,et al. Taxonomy of Q , 2014 .
[23] S. Bickel,et al. Plane-wave Q deconvolution , 1985 .
[24] Chuanhui Li,et al. A new method for interval Q-factor inversion from seismic reflection data , 2015 .
[25] D. Schmitt,et al. Measuring velocity dispersion and attenuation in the exploration seismic frequency band , 2009 .
[26] Y. L. Gonidec,et al. Fractional integration of seismic wavelets in anelastic media to recover multiscale properties of impedance discontinuities , 2018 .
[27] Walter I. Futterman,et al. Dispersive body waves , 1962 .
[28] Song Jin,et al. Nonstretching normal-moveout correction using a dynamic time warping algorithm , 2017 .
[29] Felix J. Herrmann,et al. Curvelet-based migration preconditioning and scaling , 2009 .
[30] M. Bano. Q-phase compensation of seismic records in the frequency domain , 1996, Bulletin of the Seismological Society of America.
[31] G. Tang,et al. Sparse reflectivity inversion for nonstationary seismic data with surface-related multiples: Numerical and field-data experiments , 2017 .
[32] Jingnan Li,et al. Reflectivity inversion for attenuated seismic data: Physical modeling and field data experiments , 2016 .
[33] G. Tang,et al. Stable and efficient Q-compensated least-squares migration with compressive sensing, sparsity-promoting, and preconditioning , 2017 .
[34] Michael P. Friedlander,et al. Probing the Pareto Frontier for Basis Pursuit Solutions , 2008, SIAM J. Sci. Comput..
[35] Yanghua Wang,et al. Inverse Q-filter for seismic resolution enhancement , 2006 .
[36] Wagner Moreira Lupinacci,et al. A combined time-frequency filtering strategy for Q-factor compensation of poststack seismic data , 2017 .
[37] Walter E. Medeiros,et al. Estimating quality factor from surface seismic data: A comparison of current approaches , 2011 .
[38] Jingnan Li,et al. An improved Q estimation approach: the weighted centroid frequency shift method , 2016 .
[39] Yang Liu,et al. Seislet transform and seislet frame , 2010 .
[40] Youli Quan,et al. Seismic attenuation tomography using the frequency shift method , 1997 .
[41] Igor B. Morozov,et al. Geometrical attenuation, frequency dependence of Q, and the absorption band problem , 2008 .
[42] Mirko van der Baan,et al. Bandwidth enhancement: Inverse Q filtering or time-varying Wiener deconvolution? , 2012 .
[43] H. Gu,et al. Q-compensated acoustic impedance inversion of attenuated seismic data: Numerical and field-data experiments , 2018, GEOPHYSICS.
[44] Wei Huang,et al. Absorption decomposition and compensation via a two-step scheme , 2015 .
[45] Yangkang Chen,et al. L1−2 minimization for exact and stable seismic attenuation compensation , 2018 .
[46] Michael A. Saunders,et al. LSQR: An Algorithm for Sparse Linear Equations and Sparse Least Squares , 1982, TOMS.
[47] Wagner Moreira Lupinacci,et al. L1 norm inversion method for deconvolution in attenuating media , 2013 .